Week 10 Problem Session: ICM workshop
Running the recursive ICM calculation on a payout structure and stack distribution nobody has seen, then a two-player sanity check by hand
26 April 2027
Before the session#
Read the lecture page. Bring the $417.86 / $325.00 / $257.14 flagship $EV figures and the naive $500 / $300 / $200 comparison — the session runs the same calculation on a different stack distribution and payout structure to see if the same pattern (chip leader loses value, short stack gains it) still holds.
In the session#
The group works through the recursive calculation by hand for a new four-player final table with a top-heavy payout structure, computing each player’s placement probabilities one place at a time before converting to $EV — checking along the way that every row and every column of the placement matrix still sums to 1.
Second half: a two-player special case, where ICM collapses to a simple linear formula (P(1st) for the chip leader, weighted against the two payouts) — confirming that the general recursive method and the direct two-player formula agree, as a sanity check on the general method rather than a new result.
Afterwards#
Nothing is marked this week. Going into week 11: the difference between “chip EV,” “tournament dollar EV” (this week), and a bankroll that has to survive many such tournaments — the question week 11 actually asks.
The spec
What you bring to the session. Written so a reader can tell whether it has been met without asking you.
- given stacks and a payout structure, you can compute each player's finish-placement probabilities and $EV using the recursive definition, not the naive chip-proportional shortcut
- you can explain, in words, why a short stack's ICM $EV usually exceeds its chip-proportional share and a chip leader's usually falls short
Teaching team
- Dashiell Okafor — tutor